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performance: recursive - nonrecursive (IE)

开发者 https://www.devze.com 2023-02-22 00:57 出处:网络
I have 2 functions to calculate n! (factorial). The first is a recursive function, the second a straight loop. I have tested their performance in jsperf.com. For all browsers I tested the nonrecursive

I have 2 functions to calculate n! (factorial). The first is a recursive function, the second a straight loop. I have tested their performance in jsperf.com. For all browsers I tested the nonrecursive function outperforms the recursive one, except IE 开发者_如何学Go(tested for v7, 8 en 9). Now I'm very used to IE and jscript being the exception, but in this case I'm cursious: what could be the cause of the difference (in other words, if I want my factorial to be fast in every browser, must I really check for the browser first;)?

The functions used are:

//recursive
function factorial(n) {  
 var result = 1,      
 fac = function(n) {    
         return result *= n, n--, (n > 1 ? fac(n) : result);      
       };  
 return fac(n); 
}
//nonrecursive
function factorialnr(n){
  var r = n;  
  while (--n > 1) {   
    r *= r != n ? n : 1;  
  }  
  return r; 
}


Probably because the browser is not able to optimize tail recursion. It doesn't realize that your lambda function to could be rewritten iteratively and eliminate the overhead of a function call.

Browsers aren't really meant to be fully fledged compilers and I wouldn't expect them to be able to perform all the optimizations that traditional compilers perform. If a certain browser can perform a particular optimization, that's great. But that doesn't mean all will.


I have looked further but couln't find anything on the subject. After testing it seems that removing the ternary in version 1 of the jsperf test made IE behave like other browsers (see rev 5 of the jsperf-test). But testing for the ternary on it's own didn't really show differences.

Well, let's leave it to that. What I've learned here is that it's advisable to see if a recursive function can be rewritten in an iterative way. The latter seems to outperform recursion.

Thanks for your answers, appreciated it.

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